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A marching-on-in-time solution of time-domain combined field integral equation with a higher order Nystrom scheme

机译:具有高阶奈斯特罗姆格式的时域组合场积分方程的按时行进解

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A higher order Nyström scheme for a marching-on-intime (MOT) solution of the time-domain combined field integral equation (TD-CFIE) is developed to analyze the transient electromagnetic (EM) scattering from arbitrarily shaped perfect electrically conducting (PEC) closed objects. The curvilinear triangular patches are utilized to discretize the PEC objects. Moreover, the Lagrange interpolation polynomials and triangle functions are used to stand for the spatial and temporal basis functions, respectively. Furthermore, the spatial and temporal pointmatching are applied. Numerical examples are shown to validate that the proposed scheme is stable and accurate.
机译:提出了时域组合场积分方程(TD-CFIE)的按时行进(MOT)解决方案的高阶Nyström方案,以分析任意形状的完美导电(PEC)产生的瞬态电磁(EM)散射封闭的物体。曲线三角形斑块用于离散化PEC对象。此外,拉格朗日插值多项式和三角函数分别代表空间和时间基础函数。此外,应用了空间和时间点匹配。数值算例验证了所提方案的稳定性和准确性。

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